What is the difference between classification and regression in machine learning, and when should we use each one? Can you give a real-world example for both?
Loading
What is the difference between classification and regression in machine learning, and when should we use each one? Can you give a real-world example for both?
Know the answer? Post it — somebody with the same question will find it here.
Sign in to answer this question
It is the same account you read, post and publish with — and you will come straight back to this page.
herman leonPosted Oct 2, 2026, 2:27 PM
Missing values should be handled based on the type of data and the reason they are missing. For numerical data, you can use the mean or median, while categorical data can often be filled with the most frequent value or a separate “Unknown” category. If a column has too many missing values, removing it may be an option. The key is to choose an approach that fits the dataset and avoids introducing bias into the model.
Sandhiya PriyaPosted Sep 30, 2026, 6:20 AM
Classification and regression are both supervised machine learning techniques, but they are used for different types of predictions.
Classification is used when the output is a category or class. For example, an email can be classified as "Spam" or "Not Spam."
Regression is used when the output is a continuous numerical value. For example, we can use regression to predict the price of a house based on its location, size, number of rooms, and other features.
So, simply put: classification predicts a category, while regression predicts a numerical value.
Saurav KumarPosted Sep 28, 2026, 8:31 AM
Missing values should be handled based on the type of data and the reason they are missing. For numerical data, you can use the mean or median, while categorical data can often be filled with the most frequent value or a separate “Unknown” category. If a column has too many missing values, removing it may be an option. The key is to choose an approach that fits the dataset and avoids introducing bias into the model.